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Based on the calculations, the distance to the horizon (H) from this point is equal to 208.8 miles.
<h3>How to calculate the distance to the horizon?</h3>Based on the diagram attached in the image below, a triangle with the center of planet Earth (C) at one point is formed, with the horizon (H) and the top of Mt. Everest (O) as the other points.
In accordance with Pythagorean theorem, we would set up an equation from the right-angle triangle (CHO) as follows:
d² + r² = (r + h)²
d² + 3959² = (3959 + 5.5)²
d² + 15,673,681 = 3964.5²
d² + 15,673,681 = 15,717,260
d² = 15,717,260 - 15,673,681
d² = 43,579
d = √43,579
Distance, d = 208.8 miles.
Read more on Pythagorean theorem here: brainly.com/question/23200848
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